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The Identification of Linear System with an Assessment Computer

The Identification of Linear System with an Assessment Computer
Author: Maurice E Suhre (Jr)
Publisher:
Total Pages: 43
Release: 1962
Genre:
ISBN:

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A method of determining the impulse response of a linear system is applied to process identification for adaptive control The method uses a special test signal and a corresponding estimating filter. The noise present at the output of the estimating filter is reduced by as assessment computer.


Discrete-Time Linear Systems

Discrete-Time Linear Systems
Author: Guoxiang Gu
Publisher: Springer Science & Business Media
Total Pages: 459
Release: 2012-02-14
Genre: Technology & Engineering
ISBN: 1461422817

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Discrete-Time Linear Systems: Theory and Design with Applications combines system theory and design in order to show the importance of system theory and its role in system design. The book focuses on system theory (including optimal state feedback and optimal state estimation) and system design (with applications to feedback control systems and wireless transceivers, plus system identification and channel estimation).


Suppression of the Transient Response in Linear Time-invariant Systems

Suppression of the Transient Response in Linear Time-invariant Systems
Author: Timothy P. Landschoot
Publisher:
Total Pages: 268
Release: 1994
Genre: Linear time invariant systems
ISBN:

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"Steady-state solutions represent the long-term response of linear systems due to specified input signals. The total response is initially contaminated with transients, which disguise the long-term/operating response of a system. Except for certain ideal cases, even in systems of low dimension, the steady-state solution is typically obtained by simulation of the system until the transient part of the response is sufficiently negligible. This investigation elaborates on a method of determining the initial conditions that spontaneously give rise to steady-state solutions of forced linear differential equations. The method is applicable to stable, as well as non-stable systems, of any order."--Abstract.